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On the Strong Summability by Triangular Means of the Derived Fourier Series and its Conjugate Series
Published online by Cambridge University Press: 20 November 2018
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The triangular matrix (A) = (X ), where n = 0, 1, 2,…; k = 0, 1, 2, …; and λn, k = 0 for k > n is regular (in the sense of defining a regular sequence to sequence transform) if
for every fixed k ;
independently of n;
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- Research Article
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- Copyright © Canadian Mathematical Society 1966
References
1.
Prasad, B.N. and Singh, U.N., On the strong summability of the derived Fourier series and its conjugate series. Math. Z.
56 (1952), pages 280-288.Google Scholar
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Prasad, B.N. and Singh, U.N., Corrigenda and Addenda to paper [1]. Math. Z.
57 (1953), pages 481-482.Google Scholar
3.
Siddiqi, J. A., On the Fourier coefficients of the continuous function of bounded variation. Math. Ann.
143 (1961), pages 103-108.Google Scholar
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